Inverse problems in partial differential equations, edited by: David Colton, Richard Ewing, William Rundell

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The Resource Inverse problems in partial differential equations, edited by: David Colton, Richard Ewing, William Rundell

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Label: Inverse problems in partial differential equations, edited by: David Colton, Richard Ewing, William Rundell

Statement of responsibility: edited by: David Colton, Richard Ewing, William Rundell

Note

"Proceedings of the conference on Inverse Problems in Partial Differential Equations, part of the Summer Research Conferences in the Mathematical Sciences, Humboldt State University, Arcata, California, July 29-August 4, 1989"--T.p. verso
Conference sponsored by the American Mathematical Society, the Society for Industrial and Applied Mathematics, and the Institute of Mathematical Statistics

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Contents

Numerical methods in inverse acoustic obstacle scattering
Rainer Kress
The Inverse scattering problem for acoustic waves in an inhomogeneous medium
David Colton and Peter Monk
On the scattering by discontinuous media
P.C. Sabatier
The Dirichlet to Neumann map and applications
John Sylvester and Gunther Uhlmann
Current problems in impedance imaging
David Isaacson and Margaret Cheney
Approximation of inverse problems
Progress in electrical impedance tomography
D.C. Barber and B.H. Brown
Undetermined coefficient problems for quasilinear parabolic equations
Michael S. Pilant and William Rundell
Unknown ingredient inverse problems and trace-type functional differential equations
J.R. Cannon, Paul DuChateau and Ken Steube
Some inverse problems for elliptic and parabolic equations
Victor Isakov
Richard S. Falk
Some 'complexity' issues for ill-posed problems
Thomas I. Seidman
A Review of multidimensional inverse potential scattering
Margaret Cheney
Use of Wiener-Hopf factorization in the Schrödinger inverse scattering problem in three dimensions
Roger G. Newton

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Context

Context of Inverse problems in partial differential equations, edited by: David Colton, Richard Ewing, William Rundell